gt.bpm: Gradient test
In KironmoyDas/KD-STAT0035-GMupdate: Generalised Joint Regression Modelling
Description
Usage
Arguments
Details
Value
WARNINGS
Author(s)
References
Examples
Description
gt.bpm can be used to test the hypothesis of absence of endogeneity, correlated model equations/errors or non-random sample selection
in binary bivariate probit models.
Usage
1
gt.bpm(x)
Arguments
x
A fitted gjrm object.
Details
The gradient test was first proposed by Terrell (2002) and it is based on classic likelihood
theory. See Marra et al. (in press) for full details.
Value
It returns a numeric p-value corresponding to the null hypothesis that the correlation, θ, is equal to 0.
WARNINGS
This test's implementation is only valid for bivariate binary probit models with normal errors.
Author(s)
Maintainer: Giampiero Marra giampiero.marra@ucl.ac.uk
References
Marra G., Radice R. and Filippou P. (2017), Regression Spline Bivariate Probit Models: A Practical Approach to Testing for Exogeneity. Communications in Statistics - Simulation and Computation, 46(3), 2283-2298.
Terrell G. (2002), The Gradient Statistic. Computing Science and Statistics, 34, 206-215.
Examples
1
## see examples for gjrm
KironmoyDas/KD-STAT0035-GMupdate documentation built on Feb. 15, 2021, 12:17 a.m.
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Description Usage Arguments Details Value WARNINGS Author(s) References Examples
Description
gt.bpm can be used to test the hypothesis of absence of endogeneity, correlated model equations/errors or non-random sample selection
in binary bivariate probit models.
Usage
1 | gt.bpm(x)
|
Arguments
x |
A fitted |
Details
The gradient test was first proposed by Terrell (2002) and it is based on classic likelihood theory. See Marra et al. (in press) for full details.
Value
It returns a numeric p-value corresponding to the null hypothesis that the correlation, θ, is equal to 0.
WARNINGS
This test's implementation is only valid for bivariate binary probit models with normal errors.
Author(s)
Maintainer: Giampiero Marra giampiero.marra@ucl.ac.uk
References
Marra G., Radice R. and Filippou P. (2017), Regression Spline Bivariate Probit Models: A Practical Approach to Testing for Exogeneity. Communications in Statistics - Simulation and Computation, 46(3), 2283-2298.
Terrell G. (2002), The Gradient Statistic. Computing Science and Statistics, 34, 206-215.
Examples
1 | ## see examples for gjrm
|
R Package Documentation
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